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WorksheetsTopic 1: Physical quantities and measurement (2022)
Total questions: 35
Worksheet time: 27mins
The equation below is dimensionally correct. P and v represent pressure and velocity respectively. the unit of a is similar to that of?
P + av2 = bMass
Volume
Density
Force
2. What do scalar and vector have in common?
Scalar and vector both have magnitude and direction
Scalar and vector both have direction
Scalar and vector both have magnitude
Scalar and vector are not physical quantity
3. The rate at which velocity changes with time
Speed
Velocity
Acceleration
Free fall
4. How fast an object is moving and in which direction is the definition of
Speed
Acceleration
Velocity
Free Fall
5.Which of the following is a vector
length
volume
velocity
work
6.An example of scalar quantity is
Displacement
Speed
Velocity
Torque
Dimensions for acceleration due to gravity is
MLT−1
LT−1
LT−2
MLT−2
Dimension below refer to which quantity?
LT−1acceleration
velocity
momentum
energy
11.Which one of the following is NOT regarded as a basic quantity in Physics?
Length
Mass
Time
Weight
The dimension of force is
MLT−1
MLT−2
ML−1T
ML−1T2
Suppose A = BC, where A has the dimension L/M and C has the dimension L/T. Then B has the dimension:
T/M
L2/TM
L2TM
ML2T
Select the list which contains only SI basic units
liter, meter, second, watt
joule, kelvin, kilogram, watt
kilogram, kelvin, meter, second
joule, newton, second, watt
All of the following are base units of the SI system except:
kilogram
kelvin
meter
volt
The base SI unit of time is
Hour
Minute
Second
Millisecond
How many basic units does the SI system have?
Four
Five
Seven
Ten
Which of the following is a derived quantity:
Force
Mass
Length
Time
If vector A is acting along y-axis, its y-component is:
A
A cos θ
A sin θ
Zero
A force of 10 N is acting along x-axis, its component along y-axis is
10 N
5 N
8.66 N
Zero
The base SI unit of mass is the
Microgram
Miligram
Kilogram
Gram
10mm is equal to
1cm
1m
1dm
10cm
direction
Resolve the vector into its vertical component (y-component)
-20 m
(-20 cos 70) m
(20 cos 70) m
(-20 sin 70) m
Resolve the vector into its horizontal component (x-component)
20 m
0 m
(20 cos 70) m
(20 sin 70) m
Resolve the vector into its horizontal component (x-component)
8 N s
-8 N s
0 N s
-8 N
Resolve the vector into its horizontal component (x-component)
0 N
20 N
-20 N
10 N
If a boomerang is thrown 20 m in a straight line and returns exactly to the spot it was thrown what is its displacement?
20
0
40
-20
What equation is used to find the direction of vector?
Rx2 +Ry2
tan θ = RyRx
tan θ =RxRy
sin θ = Ry Rx
Resolve the vector into its x-component
14cos(30)
14sin(30)
-14cos(30)
-14sin(30)
Resolve the vector into its y-component
14cos(30)
14sin(30)
-14cos(30)
-14sin(30)
What is the direction of the resultant force?
Above negative x-axis
Below negative x-axis
Above positive x-axis
Below negative x-axis
State the direction of the vector shown
Above positive x-axis
Below positive x- axis
Above negative x-axis
Below negative x-axis
State the direction of the vector shown
Above positive x-axis
Below positive x-axis
Above negative x-axis
Below negative x-axis
1. Dimension can be defined as
a physical quantity
a technique or method which the physical quantity can be expressed in terms of combination of basic quantities
algebraic quantities through the procedure of dimensional analysis
a combination of basic quantities
The uses of dimensional analysis are as below, EXCEPT
to determine the unit of the physical quantity.
to determine whether a physical equation is dimensionally correct or not by using the principle of homogeneity
to derive/construct a physical equation.
to resolve vector
